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RPC and Rendezvous INF4140 01.11.12 Lecture 9 Outline More on asynchronous message passing Interacting processes with different patterns of communication Summary Remote procedure call (RPC) What is RPC Example: time server Rendezvous


  1. RPC and Rendezvous INF4140 01.11.12 Lecture 9

  2. Outline More on asynchronous message passing Interacting processes with different patterns of communication Summary Remote procedure call (RPC) What is RPC Example: time server Rendezvous What is rendezvous Examples: buffer, time server Combinations of RPC, rendezvous and message passing Examples: bounded buffer, readers/writers INF4140 (01.11.12) RPC and Rendezvous Lecture 9 2 / 31

  3. Interacting peers (processes): exchanging values example Look at processes as peers. Example: Exchanging values Consider n processes P[0], . . . , P[ n − 1], n > 1 Every process has a number – stored in a local variable v Goal: all processes knows the largest and smallest number. Look at different patterns of communication: INF4140 (01.11.12) RPC and Rendezvous Lecture 9 3 / 31

  4. Interacting peers (processes): exchanging values example Look at processes as peers. Example: Exchanging values Consider n processes P[0], . . . , P[ n − 1], n > 1 Every process has a number – stored in a local variable v Goal: all processes knows the largest and smallest number. Look at different patterns of communication: P 5 P 4 P 5 P 4 P 5 P 4 P 0 P 3 P 0 P 0 P 3 P 3 P 1 P 1 P 2 P 1 P 2 P 2 centralized symetrical ring shaped INF4140 (01.11.12) RPC and Rendezvous Lecture 9 3 / 31

  5. Centralized solution Process P[0] is the P 5 P 4 coordinator process: P[0] does the calculation P 0 P 3 P 1 The other processes sends their values to P[0] and waits for a P 2 reply. Number of messages: (Just count the number of send:) P[0]: n − 1 P[1], . . . , P[ n − 1]: ( n − 1) × 1 Total: ( n − 1) + ( n − 1) = 2( n − 1) messages Number of channels: n INF4140 (01.11.12) RPC and Rendezvous Lecture 9 4 / 31

  6. Centralized solution: code chan v a l u e s ( i n t ) , r e s u l t s [ 1 . . n − 1]( i n t s m a l l e s t , i n t l a r g e s t ) ; p r o c e s s P [ 0 ] { # c o o r d i n a t o r p r o c e s s i n t v = . . . ; i n t new , s m a l l e s t = v , l a r g e s t = v ; # i n i t i a l i z a t i o n # get v a l u e s and s t o r e the l a r g e s t and s m a l l e s t f o r [ i = 1 to n − 1] { r e c e i v e v a l u e s ( new ) ; i f ( new < s m a l l e s t ) s m a l l e s t = new ; i f ( new > l a r g e s t ) l a r g e s t = new ; } # send r e s u l t s f o r [ i = 1 to n − 1] send r e s u l t s [ i ] ( s m a l l e s t , l a r g e s t ) ; } p r o c e s s P[ i = 1 to n − 1] { i n t v = . . . ; i n t s m a l l e s t , l a r g e s t ; send v a l u e s ( v ) ; r e c e i v e r e s u l t s [ i ] ( s m a l l e s t , l a r g e s t ) ; } # Fig . 7.11 i n Andrews ( c o r r e c t e d a bug ) INF4140 (01.11.12) RPC and Rendezvous Lecture 9 5 / 31

  7. Symmetrical solution P 4 P 5 P 0 P 3 P 1 P 2 “Single-programme, multiple data (SPMD)”-solution: Each process executes the same code and shares the results with all other processes. Number of messages: n processes sending n − 1 messages each, Total: n ( n − 1) messages. Number of channels: n INF4140 (01.11.12) RPC and Rendezvous Lecture 9 6 / 31

  8. Symmetrical solution: code chan v a l u e s [ n ] ( i n t ) ; p r o c e s s P[ i = 0 to n − 1] { i n t v = . . . ; i n t new , s m a l l e s t = v , l a r g e s t = v ; # send v to a l l n − 1 other p r o c e s s e s f o r [ j = 0 to n − 1 s t j != i ] send v a l u e s [ j ] ( v ) ; # get n − 1 v a l u e s # and s t o r e the s m a l l e s t and l a r g e s t . f o r [ j = 1 to n − 1] { # j not used i n the loop r e c e i v e v a l u e s [ i ] ( new ) ; i f ( new < s m a l l e s t ) s m a l l e s t = new ; i f ( new > l a r g e s t ) l a r g e s t = new ; } } # Fig . 7.12 from Andrews INF4140 (01.11.12) RPC and Rendezvous Lecture 9 7 / 31

  9. Ring solution P 5 P 4 P 0 P 3 P 1 P 2 Almost symmetrical, except P[0], P[ n − 2] and P[ n − 1]. Each process executes the same code and sends the results to the next process (if necessary). Number of messages: P[0]: 2 P[1], . . . , P[ n − 3]: ( n − 3) × 2 P[ n − 2]: 1 P[ n − 1]: 1 2 + 2( n − 3) + 1 + 1 = 2( n − 1) messages sent. Number of channels: n . INF4140 (01.11.12) RPC and Rendezvous Lecture 9 8 / 31

  10. Ring solution: code (1) chan v a l u e s [ n ] ( i n t s m a l l e s t , i n t l a r g e s t ) ; p r o c e s s P [ 0 ] { # s t a r t s the exchange i n t v = . . . ; i n t s m a l l e s t = v , l a r g e s t = v ; # send v to the next process , P [ 1 ] send v a l u e s [ 1 ] ( s m a l l e s t , l a r g e s t ) ; # get the g l o b a l s m a l l e s t and l a r g e s t from P[ n − 1] # and send them to P [ 1 ] r e c e i v e v a l u e s [ 0 ] ( s m a l l e s t , l a r g e s t ) ; send v a l u e s [ 1 ] ( s m a l l e s t , l a r g e s t ) ; } INF4140 (01.11.12) RPC and Rendezvous Lecture 9 9 / 31

  11. Ring solution: code (2) p r o c e s s P[ i = 1 to n − 1] { i n t v = . . . ; i n t s m a l l e s t , l a r g e s t ; # get s m a l l e s t and l a r g e s t so far , # and update them by comparing them to v r e c e i v e v a l u e s [ i ] ( s m a l l e s t , l a r g e s t ) i f ( v < s m a l l e s t ) s m a l l e s t = v ; i f ( v > l a r g e s t ) l a r g e s t = v ; # forward the r e s u l t , and wait f o r the g l o b a l r e s u l t send v a l u e s [ ( i +1) mod n ] ( s m a l l e s t , l a r g e s t ) ; i f ( i < n − 1) r e c e i v e v a l u e s [ i ] ( s m a l l e s t , l a r g e s t ) ; # forward the g l o b a l r e s u l t , but not from P[ n − 1] to P [ 0 ] i f ( i < n − 2) send v a l u e s [ i +1]( s m a l l e s t , l a r g e s t ) ; } # Fig . 7.13 from Andrews ( modified ) INF4140 (01.11.12) RPC and Rendezvous Lecture 9 10 / 31

  12. Message passing: Sumary Message passing is well suited to programming filters and interacting peers (where processes communicates one way by one or more channels). May be used for client/server applications, but: Each client must have its own reply channel In general: two way communication needs two channels ⇒ many channels RPC and rendezvous are better suited for client/server applications. INF4140 (01.11.12) RPC and Rendezvous Lecture 9 11 / 31

  13. Remote Procedure Call: main idea CALLER CALLEE at computer A at computer B op foo(FORMALS); # declaration ... call foo(ARGS); -----> proc foo(FORMALS) # new process ... <----- end; ... INF4140 (01.11.12) RPC and Rendezvous Lecture 9 12 / 31

  14. RPC (cont.) RPC combines some elements from monitors and message passing As ordinary procedure call, but caller and callee may be on different machines. Caller is blocked until the called procedure is done, as with monitor calls and synchronous message passing. Asynchronous programming is not supported directly. 1 A new process handles each call. Potentially two way communication: caller sends arguments and receives return values. 1 But in Creol . . . INF4140 (01.11.12) RPC and Rendezvous Lecture 9 13 / 31

  15. RPC: module, procedure, process Module: new program component – contains both procedures and processes. module M headers of exported o p e r a t i o n s ; body v a r i a b l e d e c l a r a t i o n s ; i n i t i a l i z a t i o n code ; p r oc e d u r e s f o r exported o p e r a t i o n s ; l o c a l pr o c e d u re s and p r o c e s s e s ; end M Modules may be executed on different machines M has: Procedures and processes may share variables execute concurrently ⇒ must be synchronized to achieve mutex May only communicate with processes in M ′ by procedures exported by M ′ INF4140 (01.11.12) RPC and Rendezvous Lecture 9 14 / 31

  16. RPC: operations Declaration of operation O: op O( formal parameters . ) [ returns result ] ; Implementation of operation O: proc O( formal identifiers . ) [ returns result identifier ] { declaration of local variables ; statements } Call of operation O in module M: call M.O( arguments ) Processes: as before. INF4140 (01.11.12) RPC and Rendezvous Lecture 9 15 / 31

  17. Example: Time server (RPC) Problem: Implement a module that provides timing services to processes in other modules. The time server defines two visible operations: get time() returns int – returns time of day delay(int interval) – let the caller sleep a given number of time units Multiple clients may call get time and delay at the same time ⇒ Need to protect the variables. The time server has an internal process that gets interrupts from a machine clock and updates tod. INF4140 (01.11.12) RPC and Rendezvous Lecture 9 16 / 31

  18. Time server: code (RPC 1) module TimeServer op g e t t i m e () r e t u r n s i n t ; op d e l a y ( i n t i n t e r v a l ) ; body i n t tod = 0 ; # time of day sem m = 1 ; # f o r mutex sem d [ n ] = ( [ n ] 0 ) ; # f o r delayed p r o c e s s e s queue of ( i n t waketime , i n t p r o c e s s i d ) napQ ; # # when m == 1 , tod < waketime f o r delayed p r o c e s s e s proc g e t t i m e () r e t u r n s time { time = tod ; } proc d e l a y ( i n t i n t e r v a l ) { P(m) ; # assume unique myid and i [ 0 , n − 1] i n t waketime = tod + i n t e r v a l ; i n s e r t ( waketime , myid ) at a p p r o p r i a t e p l a c e i n napQ ; V(m) ; P( d [ myid ] ) ; # Wait to be awoken } p r o c e s s Clock . . . . . . end TimeServer INF4140 (01.11.12) RPC and Rendezvous Lecture 9 17 / 31

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